The set of divergent infinite products in a Banach space is \(\sigma\)-porous
From MaRDI portal
Publication:1811422
DOI10.4171/ZAA/1113zbMath1038.47038OpenAlexW2082729806MaRDI QIDQ1811422
Simeon Reich, Zaslavski, Alexander J.
Publication date: 2002
Published in: Zeitschrift für Analysis und ihre Anwendungen (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.4171/zaa/1113
fixed pointcomplete metric spacehyperbolic spacegeneric propertyporous setinfinite productnon-expansive mapping
Complete metric spaces (54E50) Baire category, Baire spaces (54E52) Fixed-point theorems (47H10) Contraction-type mappings, nonexpansive mappings, (A)-proper mappings, etc. (47H09)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Produits infinis de resolvantes
- On a generalized best approximation problem
- Convergence of generic infinite products of order-preserving mappings
- Universal singular sets for one-dimensional variational problems
- Fréchet differentiability of convex functions
- Generic Convergence of Descent Methods in Banach Spaces
- Iteration processes for nonexpansive mappings
- Nonexpansive iterations in hyperbolic spaces
- Random Products of Contractions in Banach Spaces
- Porous Sets in Best Approximation Theory
- Convergence of generic infinite products of nonexpansive and uniformly continuous operators
- The Existence Question in the Calculus of Variations: A Density Result
- On Projection Algorithms for Solving Convex Feasibility Problems
- Krasnoselskii's iteration process in hyperbolic space
- Unrestricted products of contractions in Banach spaces
- A Norm Convergence Result on Random Products of Relaxed Projections in Hilbert Space
- Convergence of unrestricted products of nonexpansive mappings in spaces with the opial property
- Porosity of ill-posed problems
- Convergence of Krasnoselskii-Mann iterations of nonexpansive operators
This page was built for publication: The set of divergent infinite products in a Banach space is \(\sigma\)-porous
